Nonresonance Conditions on the Potential for a Second-Order Periodic Boundary Value Problem
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Publication:4032511
DOI10.2307/2159707zbMath0766.34020OpenAlexW4235940408MaRDI QIDQ4032511
Pierpaolo Omari, Fabio Zanolin
Publication date: 1 April 1993
Full work available at URL: https://doi.org/10.2307/2159707
Nonlinear boundary value problems for ordinary differential equations (34B15) Periodic solutions to ordinary differential equations (34C25)
Related Items (7)
Unnamed Item ⋮ Nonresonance conditions on the potential with respect to the Fučik spectrum for the periodic boundary value problem ⋮ Periodic solutions for second order equations with time-dependent potential via time map ⋮ Existence results for quasilinear elliptic equations with indefinite weight ⋮ A continuation lemma and the existence of periodic solutions of perturbed planar Hamiltonian systems with sub-quadratic potentials ⋮ On a \(p\)-Laplace Neumann problem with asymptotically asymmetric perturbations ⋮ A Nonresonance Condition for Boundary Value Problems
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Existence and multiplicity results for periodic solutions of semilinear Duffing equations
- Periodic solutions of nonlinear differential equations with double resonance
- Critical points of convex perturbations of some indefinite quadratic forms and semilinear boundary value problems at resonance
- Periodic solutions of a second order ordinary differential equation: A necessary and sufficient condition for nonresonance
- Critical point theory and Hamiltonian systems
- Remarks on resonance problems with unbounded perturbations
- Existence of solution for a class of semilinear elliptic problems at double resonance
- Nonresonance with respect to the Fuc̆ik spectrum for periodic solutions of second order ordinary differential equations
- A note on nonlinear oscillations at resonance
- Time-maps for the solvability of periodically perturbed nonlinear duffing equations
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